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Dissipation-Shaped Quantum Geometry in Nonlinear Transport.

Zhichao Guo1, Xing-Yuan Liu1, Hua Wang1

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Physical Review Letters
|June 7, 2026
PubMed
Summary
This summary is machine-generated.

The intrinsic nonlinear Hall effect

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Area of Science:

  • Condensed matter physics
  • Quantum geometry
  • Quantum transport

Background:

  • The intrinsic nonlinear Hall effect is crucial for understanding quantum geometry.
  • Existing theories present conflicting expressions for dissipation-independent conductivity.
  • This ambiguity hinders a universal understanding of the phenomenon.

Purpose of the Study:

  • To resolve ambiguities in the theory of the intrinsic nonlinear Hall effect.
  • To clarify the dependence of the nonlinear Hall conductivity on dissipation mechanisms.
  • To establish a benchmark for the exact calculation of this conductivity.

Main Methods:

  • Solving the exact nonequilibrium steady state (NESS) density matrix for a generic Bloch system.
  • Coupling the system to a featureless fermionic bath.
  • Analyzing the decomposition of the conductivity into geometric and kinetic parts.

Main Results:

  • The intrinsic nonlinear Hall conductivity is not universal and depends on the dissipation mechanism.
  • The exact conductivity decomposes into a geometric part (σgeo) and a novel kinetic part (σkin).
  • The geometric part clarifies inconsistencies related to the quantum metric, while the kinetic part arises from modified occupation functions.

Conclusions:

  • The nonlinear Hall conductivity is contingent on the physical system-bath coupling, not solely the Bloch Hamiltonian.
  • Dissipation mechanisms uniquely shape the NESS density matrix, influencing the conductivity.
  • This work provides a definitive framework for understanding intrinsic nonlinear Hall conductivity.